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CT gradient image reconstruction directly from projections

机译:直接从投影中重建CT梯度图像

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摘要

An algorithm is proposed to directly reconstruct a CT gradient image in a region of interest(ROI). First, the central slice theorem is generalized and a differential constraint condition (DCC) is introduced in parallel-beam geometry. Then, an algorithm is developed to reconstruct the gradient images in both Cartesian and polar coordinate systems based on a two-step Hilbert transform method. Finally, the reconstruction algorithm is extended into the equi-distant fan-beam geometry. Meanwhile, a conditional truncation for projection data acquisition is permitted by using a one-dimensional(1-D) finite Hilbert transform in image domain. Because the reconstructed gradient image is in terms of local operator, it have a better performance in CT image analysis and other CT applications compared to the global Calderon operator in Lambda Tomography.
机译:提出了一种直接在感兴趣区域(ROI)中重建CT梯度图像的算法。首先,概括了中心切片定理,并在平行光束几何中引入了微分约束条件(DCC)。然后,基于两步希尔伯特变换方法,开发了一种在笛卡尔坐标系和极坐标系中重建梯度图像的算法。最后,将重构算法扩展为等距扇形光束几何。同时,通过在图像域中使用一维(1-D)有限希尔伯特变换,可以有条件地截断投影数据。由于重建的梯度图像是就局部算子而言的,因此与Lambda层析成像中的全局Calderon算子相比,它在CT图像分析和其他CT应用中具有更好的性能。

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